In each of the following situations, solve for x.

Slides:



Advertisements
Similar presentations
Other Angle Relationships in Circles Section 10.4
Advertisements

Problem Set 2, Problem # 2 Ellen Dickerson. Problem Set 2, Problem #2 Find the equations of the lines that pass through the point (1,3) and are tangent.
Notes Over 10.3 r is the radius radius is 4 units
Coordinate Geometry – The Circle This week the focus is on solving problems which involve circles, lines meeting circles and lines and circles intersecting.
The Circle (x 1, y 1 ) (x 2, y 2 ) If we rotate this line we will get a circle whose radius is the length of the line.
The Power Theorems Lesson 10.8
OBJECTIVES: STUDENTS WILL BE ABLE TO… USE THE RELATIONSHIP BETWEEN A RADIUS AND A TANGENT USE THE RELATIONSHIP BETWEEN 2 TANGENTS FROM ONE POINT FIND THE.
9-6 Other Angles Thrm and examples. Examples EF is tangent to the circle A Measure of arc GB is 110 degrees Angle E is 30 degrees Measure of.
Derivatives - Equation of the Tangent Line Now that we can find the slope of the tangent line of a function at a given point, we need to find the equation.
Solving Equations = 4x – 5(6x – 10) -132 = 4x – 30x = -26x = -26x 7 = x.
Geometry June 8, 2015Geometry 10.1 Tangents to Circles2 Goals  Know properties of circles.  Identify special lines in a circle.  Solve problems with.
Warm-up Find the measures of angles 1 – 4.
Inequalities work the same way as equations. The difference is the number of solutions.
 The tangent theorem states that if two segments are tangent to a circle and intersect one another, the length from where the segments touch the circle.
Objectives: Write equations that represent real-world situations. Solve 2-step equations. Standards Addressed: C: Create and interpret equations.
Implicit Differentiation - Used in cases where it is impossible to solve for “y” as an explicit function of “x”
Type your question here. Type Answer Type your question here. Type Answer.
Here are 10 problems to help you practice long division. Solve the problems step by step on a piece of paper, and click your mouse after each step to see.
EXAMPLE 3 Draw common tangents Tell how many common tangents the circles have and draw them. a.b. c. SOLUTION a. 4 common tangents 3 common tangents b.
[10.3] Tangents Circle Vocab. [10.3] Tangents Circle Vocab.
Unit Circle Review Degrees and Radians.
Other Angle Relationships in Circles
Solve this equation Find the value of C such that the radius is 5.
Lesson 9-6 Other Angles (page 357) Essential Question How can relationships in a circle allow you to solve problems involving angles of a circle?
Conic Sections Practice. Find the equation of the conic section using the given information.
Test1 Here some text. Text 2 More text.
The equation of a circle
Notes Over 10.3 r is the radius radius is 4 units
Here is the graph of a function
Circles – Modules 15.5 Materials: Notes Textbook.
Warmup Find x. 1) 2)
Solve: 1. 4<
Tangents to Circles A line that intersects with a circle at one point is called a tangent to the circle. Tangent line and circle have one point in common.
Implicit Differentiation
Attack!! Unit 5B Review - Circles.
Objectives Find the measures of angles formed by lines that intersect circles. Use angle measures to solve problems.
Circle Centre (a, b) radius r
Chapter 7 Objective Solve problems involving centripetal acceleration.
[type text here] [type text here] [type text here] [type text here]
Attack!! Unit 5B Review - Circles.
Math III Warm Up 2/24/14 Complete the square: 1.
Your text here Your text here Your text here Your text here Your text here Pooky.Pandas.
Exercises on Circles Geometry Regular Program SY Source:
10.5 Angle Relationships in Circles
Section 10.4 Other Angle Relationships in Circles
Segment Lengths in Circles
Unit 9 – Circles Acc. Alg/Geo A
12.1 Tangents.
Section 10.4 – Other Angle Relationships in Circles
Your text here Your text here Your text here Your text here
Segment Lengths in Circles
Segments of Chords, Secants & Tangents Lesson 12.7
Segment Lengths in Circles
[type text here] [type text here] [type text here] [type text here]
244 x = 105 y = 100 Warm Up 1. Solve for arc ABC
6.3 Compound Inequalities
Da circal tiorems © T Madas.
Warm Up 9.
Segment Lengths in Circles
Warm-Up Compare and Contrast ∠
Math Humor How many feet are in a yard???
Tangents.
Segment Lengths in Circles
Warmup Find x. 1) 2)
More Angle-Arc Theorems
40% CIRCLE INFOGRAPHIC 50% 25% 15% 5%
X ⦁ X = 64 ±8 ±14 X ⦁ X ⦁ X =
Whole Sheet Chord-Chord Secant-Tangent Secant-Secant Tangent-Tangent.
Presentation transcript:

In each of the following situations, solve for x. 10.5 - 10.8 FINGER SWAT In each of the following situations, solve for x.

100° x° 1) 200 2) 50 3) 100 4) 10 5) NOT HERE

100° x° 1) 200 2) 50 3) 100 4) 10 5) NOT HERE

100° x° 1) 200 2) 25 3) 100 4) 50 5) NOT HERE

100° x° 1) 200 2) 25 3) 100 4) 50 5) NOT HERE

Given: Circle C 100° x° C 1) 200 2) 50 3) 100 4) 10 5) NOT HERE

Given: Circle C 100° x° C 1) 200 2) 50 3) 100 4) 10 5) NOT HERE

x° 60° 100° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

x° 60° 100° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

100° x° 60° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

100° x° 60° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

60° x° 100° 120° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

60° x° 100° 120° 1) 20 2) 80 3) 160 4) 40 5) NOT HERE

x° 60° 100° 20 2) 80 3) 100 4) 160 5) NOT HERE

x° 60° 100° 20 80 100 160 NOT HERE

x° 40° 60° 1) 20 2) 80 3) 100 4) 140 5) NOT HERE

x° 40° 60° 20 80 100 140 NOT HERE

100° x ° C 1) 20 2) 50 3) 100 4) 25 5) NOT HERE

100° x ° C 20 50 100 25 NOT HERE

x° C 90 2) 360 3) 180 4) 45 5) NOT HERE

x° C 90 360 180 45 NOT HERE

x° C 45° 1) 90 2) 180 3) 45 4) 135 5) NOT HERE

x° C 45° 90 180 45 135 NOT HERE

100° x° 50 2) 80 3) 40 4) 100 5) NOT HERE

100° x° 50 80 40 100 NOT HERE

80° x° 50 2) 80 3) 40 4) 100 5) NOT HERE

80° x° 50 80 40 100 NOT HERE

1) 120 2) 60 3) 80 4) 30 5) NOT HERE Tangent point! x 240°

1) 120 2) 60 3) 80 4) 30 5) NOT HERE Tangent point! x° 240°

x 30° 6 6 2) 2 3) 3 4) 12 5) NOT HERE

x 30° 6 6 2) 2 3) 3 4) 12 5) NOT HERE

x 8 4 3 24 2) 11/4 3) 5 4) 6 5) NOT HERE

x 8 4 3 24 2) 11/4 3) 5 4) 6 5) NOT HERE

Tangent point! x 4 8 2) 3) 32 4) 5) NOT HERE

Tangent point! x 4 8 2) 3) 32 4) 5) NOT HERE

x 2 4 8 16 2) 22 3) 48 4) 32 5) NOT HERE

x 2 4 8 16 2) 22 3) 48 4) 32 5) NOT HERE